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Simple Stock Target Price / CAGR Calculator

Relate current price, a hypothetical target price, time horizon, and annualized return (CAGR) using simple compound growth math. Educational only, not a price prediction or investment recommendation.

This calculator uses basic math to show relationships between price, time, and return—it does not predict future prices or recommend investments.

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Last updated: February 9, 2026

What This Stock Target CAGR Calculator Does

An analyst says a stock could hit $180 in two years. The price today is $120. Sounds exciting—but what annual return would that require? Without doing the math, you might think "about 25%" when the answer is actually 22.5%. Getting this wrong leads to unrealistic expectations.

This stock target CAGR calculator solves for the compound annual growth rate implied by any price target. Enter a current price, target price, and time horizon, and it shows the annualized return needed. You can also work backwards—enter a CAGR and see what price that implies.

The common mistake is treating percentage gains as simple math. A stock that doubles in five years didn't earn "20% per year"—it earned about 14.9% compounded annually. This calculator makes those relationships clear so you can evaluate targets with realistic expectations about what growth rates are actually implied.

The CAGR Formula Explained

CAGR stands for Compound Annual Growth Rate. It represents the constant yearly return that would take you from a starting value to an ending value over a specific period:

Calculating CAGR:

CAGR = (Ending Value / Beginning Value)^(1/Years) - 1

Finding Target Price:

Target Price = Current Price × (1 + CAGR)^Years

Finding Years to Target:

Years = ln(Target / Current) / ln(1 + CAGR)

Why CAGR Differs from Average Returns

A stock goes from $100 to $50 (down 50%), then from $50 to $100 (up 100%). The average return is 25%. But your money is exactly where it started—the CAGR is 0%. This is why CAGR matters: it reflects actual outcomes, not misleading averages.

The Rule of 72 offers a quick mental shortcut: divide 72 by your annual return to estimate years to double. At 10% CAGR, your investment doubles in roughly 7.2 years.

Two Scenarios to Consider

Example 1: Evaluating an Analyst Price Target

Setup: Stock trades at $85 today. An analyst sets a 12-month target of $115. What return does this imply?

Result: CAGR = ($115 / $85)^(1/1) - 1 = 35.3%

What this means: A 35% gain in one year is aggressive. For context, the S&P 500 has achieved this in exceptional years but rarely back-to-back. Either the analyst sees a specific catalyst, or the target might be overly optimistic.

Example 2: Long-Term Wealth Building Goal

Setup: You want $50,000 to become $200,000 in 15 years. What annualized growth rate is required?

Result: CAGR = ($200,000 / $50,000)^(1/15) - 1 = 9.7%

What this means: Roughly 10% annual growth is historically achievable for diversified stock portfolios over long periods. This goal is ambitious but within the realm of historical norms—not guaranteed, but reasonable as a planning target.

When This Calculator Helps

Good For

  • Sanity-checking analyst price targets against historical return ranges
  • Understanding what growth rate your investment thesis implies
  • Comparing required returns across different opportunities
  • Learning the math behind compound growth rates

Not Designed For

  • Predicting what any stock will actually do
  • Deciding whether to buy or sell (CAGR math doesn't answer that)
  • Accounting for dividends, taxes, or transaction costs
  • Measuring risk—two investments can have the same CAGR with vastly different volatility

Assumptions and Limitations

This calculator shows pure math—no prediction, no recommendation. It assumes smooth, constant growth, which real stocks never deliver. Actual returns bounce around wildly year to year.

The optional dividend yield field adds a simple approximation to total return (price CAGR + dividend yield). Real dividend investing involves reinvestment timing, changing payouts, and taxes—all ignored here.

Context matters when interpreting CAGR. Sustained 15%+ annual returns over a decade are exceptional. Anything above 20% for extended periods is very rare. Use this tool to understand what's implied, then decide if those implications seem realistic given what you know about the company and market conditions.

Reference Points

Sources: IRS, SSA, state revenue departments
Last updated: January 2025
Uses official IRS tax data

For Educational Purposes Only - Not Financial Advice

This calculator provides estimates for informational and educational purposes only. It does not constitute financial, tax, investment, or legal advice. Results are based on the information you provide and current tax laws, which may change. Always consult with a qualified CPA, tax professional, or financial advisor for advice specific to your personal situation. Tax rates and limits shown should be verified with official IRS.gov sources.

Common Questions

What exactly is CAGR?
CAGR stands for Compound Annual Growth Rate—the steady annual return that would take you from a starting value to an ending value over a given period. It smooths out year-to-year fluctuations into one number. If $100 becomes $200 in 10 years, the CAGR is 7.18%—even if some years had gains and others losses.
How is CAGR different from average return?
Average return can be misleading. A stock that drops 50% one year then rises 100% the next has an average return of 25%, but your money is right back where it started (CAGR = 0%). CAGR reflects actual outcomes. Always use CAGR when comparing investments over time.
What's a reasonable CAGR to expect from stocks?
The S&P 500 has historically delivered roughly 10% nominal CAGR (about 7% after inflation) over long periods. Individual stocks vary enormously. Sustained 15%+ annual returns over a decade are exceptional. Be skeptical of projections implying 20%+ CAGRs unless there's strong evidence.
Does this calculator predict stock prices?
No. It only shows mathematical relationships between price, time, and return. Real stock prices depend on earnings, market sentiment, competition, economic conditions, and countless other factors this tool doesn't model. Use it to sanity-check expectations, not to forecast.
How does the Rule of 72 relate to CAGR?
The Rule of 72 is a quick mental shortcut: divide 72 by your annual return to estimate years to double your money. At 8% CAGR, it takes about 9 years to double (72 ÷ 8 = 9). Works well for rates between 6-15%.
Should I include dividend yield in my calculation?
If you want total return (not just price appreciation), add the expected dividend yield to price CAGR as a rough approximation. An 8% price CAGR plus 2% dividend yield gives roughly 10% total return. This ignores dividend reinvestment timing and taxes but works for quick estimates.
CAGR Calculator: Target Stock Price & Growth Rate